Abstract
The von Neumann entropy of a k-body-reduced density matrix γ k quantifies the entanglement between k quantum particles and the remaining ones. In this paper, we rigorously prove general properties of this entanglement entropy as a function of k; it is concave for all 1⩽k⩽N and non-decreasing until the midpoint k⩽⌊N/2⌋ . The results hold for indistinguishable quantum particles and are independent of the statistics.
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More From: Journal of Statistical Mechanics: Theory and Experiment
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